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Constructive epistemic modeling of groundwater flow with geological structure and boundary condition uncertainty under the Bayesian paradigm

机译:贝叶斯范式下具有地质结构和边界条件不确定性的地下水流建设性认识模型

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Constructive epistemic modeling is the idea that our understanding of a natural system through a scientific model is a mental construct that continually develops through learning about and from the model. Using hierarchical Bayesian model averaging (BMA), this study shows that segregating different uncertain model components through a BMA tree of posterior model probability, model prediction, within-model variance, between-model variance and total model variance serves as a learning tool. First, the BMA tree of posterior model probabilities permits the comparative evaluation of the candidate propositions of each uncertain model component. Second, systemic model dissection is imperative for understanding the individual contribution of each uncertain model component to the model prediction and variance. Third, the hierarchical representation of the between-model variance facilitates the prioritization of the contribution of each uncertain model component to the overall model uncertainty. We illustrate these concepts using the groundwater flow model of a siliciclastic aquifer-fault system.We consider four uncertain model components. With respect to geological structure uncertainty, we consider three methods for reconstructing the hydrofacies architecture of the aquifer-fault system, and two formation dips. We consider two uncertain boundary conditions, each having two candidate propositions. Through combinatorial design, these four uncertain model components with their candidate propositions result in 24 base models. The study shows that hierarchical BMA analysis helps in advancing knowledge about the model rather than forcing the model to fit a particularly understanding or merely averaging several candidate models.
机译:建构性的认知建模是这样的思想,即我们通过科学模型对自然系统的理解是一种通过对模型的学习和学习而不断发展的精神建构。使用分层贝叶斯模型平均(BMA),这项研究表明,通过后验模型概率,模型预测,模型内方差,模型间方差和总模型方差的BMA树分离不同的不确定模型组件,可以作为一种学习工具。首先,后验模型概率的BMA树允许对每个不确定模型组件的候选命题进行比较评估。其次,系统模型剖析对于理解每个不确定模型组件对模型预测和方差的个体贡献至关重要。第三,模型间方差的分层表示有利于确定每个不确定模型组件对整体模型不确定性的贡献的优先级。我们使用硅质弹性含水层-断层系统的地下水流模型来说明这些概念,并考虑了四个不确定的模型组成部分。关于地质结构的不确定性,我们考虑了三种重建含水层-断层系统水相构造的方法,以及两个地层倾角。我们考虑两个不确定的边界条件,每个条件都有两个候选命题。通过组合设计,这四个不确定的模型组件及其候选命题产生了24个基本模型。这项研究表明,层次BMA分析有助于提高关于模型的知识,而不是强迫模型适合特定的理解或仅对几个候选模型求平均值。

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